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Understanding the cluster randomised crossover design: a graphical illustraton of the components of variation and?a sample size?tutorial

机译:了解集群随机交叉设计:变异成分和“样本量”教程的图形化说明

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Background In a cluster randomised crossover (CRXO) design, a sequence of interventions is assigned to a group, or ‘cluster’ of individuals. Each cluster receives each intervention in a separate period of time, forming ‘cluster-periods’. Sample size calculations for CRXO trials need to account for both the cluster randomisation and crossover aspects of the design. Formulae are available for the two-period, two-intervention, cross-sectional CRXO design, however implementation of these formulae is known to be suboptimal. The aims of this tutorial are to illustrate the intuition behind the design; and provide guidance on performing sample size calculations. Methods Graphical illustrations are used to describe the effect of the cluster randomisation and crossover aspects of the design on the correlation between individual responses in a CRXO trial. Sample size calculations for binary and continuous outcomes are illustrated using parameters estimated from the Australia and New Zealand Intensive Care Society – Adult Patient Database (ANZICS-APD) for patient mortality and length(s) of stay (LOS). Results The similarity between individual responses in a CRXO trial can be understood in terms of three components of variation: variation in cluster mean response; variation in the cluster-period mean response; and variation between individual responses within a cluster-period; or equivalently in terms of the correlation between individual responses in the same cluster-period (within-cluster within-period correlation, WPC), and between individual responses in the same cluster, but in different periods (within-cluster between-period correlation, BPC). The BPC lies between zero and the WPC. When the WPC and BPC are equal the precision gained by crossover aspect of the CRXO design equals the precision lost by cluster randomisation. When the BPC is zero there is no advantage in a CRXO over a parallel-group cluster randomised trial. Sample size calculations illustrate that small changes in the specification of the WPC or BPC can increase the required number of clusters. Conclusions By illustrating how the parameters required for sample size calculations arise from the CRXO design and by providing guidance on both how to choose values for the parameters and perform the sample size calculations, the implementation of the sample size formulae for CRXO trials may improve.
机译:背景技术在集群随机交叉(CRXO)设计中,一系列干预被分配给个人的一个组或“集群”。每个集群在独立的时间段内接受每种干预,形成“集群周期”。 CRXO试验的样本量计算需要考虑设计的聚类随机化和交叉方面。公式可用于两周期,两次干预的横截面CRXO设计,但是,已知这些公式的实现不是最佳的。本教程的目的是说明设计背后的直觉。并提供执行样本量计算的指导。方法图形说明用于描述CRXO试验中簇的随机化和交叉设计对各个反应之间相关性的影响。使用澳大利亚和新西兰重症监护协会–成人患者数据库(ANZICS-APD)估算的参数,对患者的死亡率和住院时间(LOS)进行了二元和连续结果的样本量计算。结果在CRXO试验中,个体反应之间的相似性可以通过变化的三个组成部分来理解:聚类期平均反应的变化;集群期内各个响应之间的差异;或等效地表示在同一群集周期内的各个响应之间(群集内周期内相关性,WPC),以及在同一群集中但在不同时间段内(群集内的周期之间相关性内, BPC)。 BPC位于零和WPC之间。当WPC和BPC相等时,CRXO设计的交叉方面获得的精度等于群集随机化所损失的精度。当BPC为零时,CRXO与并行组群随机试验相比没有优势。样本量计算表明,WPC或BPC规格的微小变化会增加所需的群集数量。结论通过说明CRXO设计如何产生样本量计算所需的参数,并提供有关如何选择参数值和执行样本量计算的指导,可以改善CRXO试验的样本量公式的实施。

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